Holographic complexity in charged Vaidya black hole
arXiv:1811.07347 · doi:10.1140/epjc/s10052-019-6639-1
Abstract
In this paper, we use the "complexity equals action" (CA) conjecture to discuss growth rate of the complexity in a charged AdS-Vaidya black hole formed by collapsing an uncharged spherically symmetric thin shell of null fluid. Using the approach proposed by Lehner , we evaluate the action growth rate and the slope of the complexity of formation. Then, we demonstrate that the behaviors of them are in agreement with the switchback effect for the light shock wave case. Moreover, we show that to obtain an expected property of the complexity, it is also necessary for the CA conjecture to add the particular counterterm on the null boundaries.
arXiv comment26 pages, 8 figures
References in corpus (29)
- Ultimate physical limits to computation
- Complexity Equals Action
- Complexity and Shock Wave Geometries
- Localized shocks
- Complexity, action, and black holes
- Circuit complexity in quantum field theory
- Towards Complexity for Quantum Field Theory States
- Gravitational action with null boundaries
- The Second Law of Quantum Complexity
- Comments on Holographic Complexity
- Liouville Action as Path-Integral Complexity: From Continuous Tensor Networks to AdS/CFT
- On the Time Dependence of Holographic Complexity
- Holographic Complexity
- Complexity of Formation in Holography
- Anti-de Sitter Space from Optimization of Path Integrals in Conformal Field Theories
- Generalized Vaidya Solutions
- Complexity Growth for AdS Black Holes
- Einstein's Equations from Varying Complexity
- On Volumes of Subregions in Holography and Complexity
- Holographic Complexity in Vaidya Spacetimes I
- Holographic complexity is nonlocal
- Time Evolution of Complexity in Abelian Gauge Theories - And Playing Quantum Othello Game -
- The effect of Dilaton on the holographic complexity growth
- Complexity in de Sitter Space
- Evolution of Complexity Following a Global Quench
- Holographic complexity and non-commutative gauge theory
- Action growth rate for a higher curvature gravitational theory
- Uncomplexity and Black Hole Geometry
- On the Noether charge and the gravity duals of quantum complexity
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- Hawking Radiation and Criticality of Charged Dynamical (Vaidya) Black Hole in Anti-de Sitter Space
- Holographic complexity of charged Taub-NUT-AdS black holes
- Holographic complexity of the electromagnetic black hole
- Subregion complexity in holographic thermalization with dS boundary
- Holographic Complexity Bounds
- Holographic Complexity in a Charged Supersymmetric Black Holes
- Action Growth of Dyonic Black Holes and Electromagnetic Duality
- Complexity growth for topological black holes by holographic method
- Holographic complexity for nonlinearly charged Lifshitz black holes
- Complexity growth rate, grand potential and partition function
- Complexity Conjecture of Regular Electric Black Holes
- Switchback effect of holographic complexity in multiple-horizon black holes
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